Inter-trial coherence is a measure of phase consistency over trials. It is not a connectivity measure, as it does not relate the phase in one channel to that of another channel. You can compute it following frequency decomposition of your data. You can use cfg.method='mtmfft', 'mtmconvol' or 'wavelet, but in either case you should use cfg.output='fourier'. Here is an example

cfg = []; cfg.numtrl = 100 data = ft_freqsimulation(cfg); % simulate some data cfg = []; cfg.method = 'wavelet'; cfg.toi = 0:0.01:1; cfg.output = 'fourier'; freq = ft_freqanalysis(cfg, data); % make a new FieldTrip-style data structure containing the ITC % copy the descriptive fields over from the frequency decomposition itc = []; itc.label = freq.label; itc.freq = freq.freq; itc.time = freq.time; itc.dimord = 'chan_freq_time';

F = freq.fourierspctrm; % copy the Fourier spectrum N = size(F,1); % number of trials

% compute inter-trial phase coherence (itpc) itc.itpc = F./abs(F); % divide by amplitude itc.itpc = sum(itc.itpc,1); % sum angles itc.itpc = abs(itc.itpc)/N; % take the absolute value and normalize itc.itpc = squeeze(itc.itpc); % remove the first singleton dimension

% compute inter-trial linear coherence (itlc) itc.itlc = sum(F) ./ (sqrt(N*sum(abs(F).^2))); itc.itlc = abs(itc.itlc); % take the absolute value, i.e. ignore phase itc.itlc = squeeze(itc.itlc); % remove the first singleton dimension

Finally we can plot it, just like a regular time-frequency representation

figure subplot(2, 1, 1); imagesc(itc.time, itc.freq, squeeze(itc.itpc(1,:,:))); axis xy title('inter-trial phase coherence'); subplot(2, 1, 2); imagesc(itc.time, itc.freq, squeeze(itc.itlc(1,:,:))); axis xy title('inter-trial linear coherence');

Delorme A, Makeig S. *EEGLAB: an open source toolbox for analysis of single-trial EEG dynamics including independent component analysis.* J Neurosci Methods. 2004 Mar 15;134(1):9-21. pdf

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